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WorksheetsREVIEW for 3rd PERIODICAL TEST
Total questions: 40
Worksheet time: 33mins
______ indicates a location and has no size.
Line
Segment
Point
Plane
_______has no thickness, width, or depth used to represent a flat surface that extends indefinitely in all directions.
Ray
Line
Plane
Point
The side of the book represents a _______
Point
Line
Plane
Ray
Which part of a line that has two endpoints?
Line
Plane
Segment
Ray
Which of the following statement is FALSE?
If the first angle measures 60°and its adjacent angle measures 30°, then they are supplementary to each other.
If the two angles formed by a right angle, then they are complementary to each other.
If the two lines intersect and formed right angle, then the lines are perpendicular to each other.
If the two nonadjacent angles formed by two intersecting lines, then they are vertical angles, which are always congruent.
The following choices are defined terms of geometry EXCEPT _______.
Line
Segment
Ray
Angle
Which of the following is NOT a property of
Mathematical system?
Conjecture
Defined terms
Postulates
Theorems
What do you call the statement that is accepted as true without proven?
Postulates
Defined terms
Theorems
Undefined terms
Which of the following represents the given figure?
Complementary angles
Supplementary angles
Vertical angles
Adjacent angles
Refer to the figure below, what is the other name of ∠1?
∠ABC
∠ACB
∠BCA
∠CAB
What is the complement of 30°?
15°
60°
90°
150°
Refer to the figure.
C is the midpoint of A and B. If is 2x+5 and is 3x-4, what is the value of x?
6
-6
9
-9
Refer to the figure.
If =25, find the value of x.
-9
9
-8
8
Which of the following statement is FALSE?
Any four non- collinear point lie in a distance plane.
A plane contains at least 3 non- collinear points.
Any two lines intersect at a point.
Through two given points we can draw three lines.
Which of the following statement best support the line postulate?
Through any three points there is exactly one line
Through any three noncollinear points there is exactly one line.
If two distinct plane intersect, then they intersect in one point.
If two distinct lines intersect, then they intersect in exactly one point.
What property of congruence states that any angle, segments, or triangle that are congruent to itself?
Addition Property
Reflexive Property
Transitive Property
Symmetric Property
Which of the following statement DOES NOT support the given congruent triangle; ∆ABC≅∠∆DEF?
Segment AB is congruent to segment DE
Angle ABC is congruent to angle DEF
Vertex B is congruent to vertex E
Vertex B is correspond to vertex E
If two triangles are congruent, then how many corresponding parts can be formed from them?
4
5
6
7
What property is illustrated in the statement, "If ∠A≅∠B, ∠B≅∠C, then ∠A≅∠C”?
Reflexive Property
Symmetric Property
Transitive Property
Addition Property
What property is illustrated in the statement, “If ∆MEL≅ ∆JAY, then ∆JAY≅∆MEL”?
Reflexive Property
Symmetric Property
Transitive Property
Addition Property
Imagine you are an architect tasked with designing a bridge. You need to ensure that the bridges supporting structures are stable and strong. How would you use the concept of corresponding parts being congruent to ensure the symmetry and balance of the bridge's support beams and trusses?
By ensuring that corresponding parts of support beams and trusses are congruent , I would create a symmetrical and balanced design, enhancing the bridge's stability.
I would disregard the concept of corresponding parts being congruent as it has no relevance to the design and construction of the bridge.
Corresponding parts being congruent would only be considered for aesthetic purpose, but not for structural integrity.
The concept of corresponding parts being congruent would be applied selectively, depending on the budget, and timeline of the bridge project.
You are asked to make a design of the flooring of a room using triangles. The available materials are square tiles. How are you going to make the design?
Applying triangle congruence by ASA
Applying triangle congruence by SAS
Applying triangle congruence by SSS
Applying triangle congruence by AAS
Which congruence Postulate states that "If two sides and the included angle of one triangle are congruent to the corresponding parts of another triangle, then the triangle are congruent"?
SSS congruence postulate
ASA congruence postulate
SAS congruence postulate
AAS congruence theorem
It states that if the two triangles are congruent, then their corresponding parts are congruent as well.
SAS postulate
CPCTC
SSS Postulate
ASA Postulate
Given the congruent triangles below, what is the corresponding of side DB?
side BA
side BD
side AD
side CD
Given the ∆FOR, what is the included side between ∠F and ∠R?
side FO
side OF
side OR
side FR
Michael knows that in ∆MIG AND ∆JAN, MI≅JA, IG≅AN, and MG≅JN, which postulate will be use to prove that the triangles are congruent?
ASA Postulate
AAS Theorem
ASA Postulate
SSS Postulate
What concept involves identifying triangles as congruent based on having two angles and the included side congruent to another triangle's corresponding parts?
SSS Postulate
ASA Postulate
SAS Postulate
CPCTC
Which triangle congruence postulate involves proving that two triangles are congruent by showing that all three pairs of corresponding parts are congruent?
SSS Postulate
ASA Postulate
SAS Postulate
CPCTC
Given that ∆VAN≅∆BUS, ∠V=60° and ∠N=70°, find ∠U.
50°
60°
70°
80°
Which theorem states that the sum of the interior angles of one triangle is always equal to 180°?
Pythagorean Theorem
AAS theorem
Angle Sum Theorem
Corresponding Angle Theorem
Which statement describes the definition of congruent angles?
Congruent angles have the same vertex and are formed by the intersection of two lines.
Congruent angles have the same measure and are identical size and shape.
Congruent angles have different measures but share a common side .
Congruent angles are always complementary to each other.
Which of the theorems below state that "If two angles and a non-included side of one triangle are congruent to the corresponding two angles and a non- included side of another triangle, then the triangles are congruent"?
HyA (Hypotenuse Acute angle) Theorem
HyL (Hypotenuse Leg) Theorem
LL (Leg-Leg) Theorem
AAS (Angle-Angle-Side) Theorem
Which of the following theorems states that "If the hypotenuse and acute angles of one right triangle are congruent to the corresponding hypotenuse and an acute angle of another right triangle, then the triangles are congruent"?
HyA Theorem
HyL Theorem
LA Theorem
LL Theorem
In a right triangle, which side is opposite the right angle and is the longest side of the triangle?
Adjacent angle
Opposite angle
Hypotenuse
Base
Evaluate the given option to determine which one does not always result in a right angle when forming a triangle.
HyA Theorem
AAS Theorem
HyA Theorem
LL Theorem
∆ABC and ∆DEF are isosceles right triangles,
AB≅DE, and AC≅DF. Which of the following side is true by CPCTC?
AC≅EF
BC≅ EF
CA≅ EF
CB≅ FD
Why do we need to prove that triangles are congruent to in geometry instead of just assuming they look the same?
To avoid errors in geometric reasoning
To ensure accurate mathematical results
To establish a solid foundation for further geometric deductions
All of the above
What do you call the segment or lines that intersect forming a 90 degree angle?
Angle bisector
Auxillary lines
Skew lines
Perpendicular lines
What is the name given to a line or ray that divides an angle into equal parts?
Angle bisector
Auxilliary lines
Skew lines
